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Polcz Péter honlapja

Tartalomjegyzék

Local Lyapunov function for a nontrivial equilibrium point

Teljes Matlab script kiegészítő függvényekkel.

Continuous-time Lotka-Volterra model

File: d2018_03_18_without_centering_lv2.m
Directory: /1_projects/2_sta/demonstrative
Author: Peter Polcz (ppolcz@gmail.com)
Created on 2018. March 18.

Automatically generated stuff

Output:
┌d2018_03_18_without_centering_lv2
│   - Persistence for `d2018_03_18_without_centering_lv2` reused (inherited) [run ID: 0503, 2018.03.18. Sunday, 13:54:03]
│   - Script `d2018_03_18_without_centering_lv2` backuped
│   ┌P_generate_symvars_v1_caller
│   └ 0.22393 [sec]
│   [  OK  ] Kiemeles jol tortent: A(x)*x + f0 = f(x)
│   [  OK  ] The first n elements of sigma_b must be identity permutation (in theory)
│   [  OK  ] The upper left (n+k)x(n+k) submatrix of Theta should be full-rank
│   [  OK  ] Equation of the permuted model should be the same
│   [  OK  ] Equation of the reduced model should be the same
│   ┌P_annihilator_linsolve_v6
│   │   ┌P_annihilator_linsolve_v6 - core computation
│   │   └ 0.077816 [sec]
│   │   ┌P_annihilator_linsolve_v6 - quick check I. - obtained annihilator, prec: 10
│   │   │   - maximal difference: 6.938894e-17, row nr. 8
│   │   └ 0.047533 [sec]
│   │   ┌P_annihilator_linsolve_v6 - beautify annihilator + !roundings!
│   │   └ 0.004968 [sec]
│   │   ┌P_annihilator_linsolve_v6 - quick check II. - the beautified annihilator, prec: 10
│   │   │   - maximal difference: 3.349149e-16, row nr. 2
│   │   └ 0.035803 [sec]
│   └ 0.17068 [sec]
│   [  OK  ] The first n elements of sigma_b must be identity permutation (in theory)
│   [  OK  ] The upper left (n+k)x(n+k) submatrix of Theta should be full-rank
│   [  OK  ] Equation of the permuted model should be the same
│   [  OK  ] Equation of the reduced model should be the same
│   [  OK  ] H*tPia = Pia
│   ┌P_annihilator_linsolve_v6
│   │   ┌P_annihilator_linsolve_v6 - core computation
│   │   └ 0.15326 [sec]
│   │   ┌P_annihilator_linsolve_v6 - quick check I. - obtained annihilator, prec: 10
│   │   │   - maximal difference: 3.469447e-17, row nr. 6
│   │   └ 0.056754 [sec]
│   │   ┌P_annihilator_linsolve_v6 - beautify annihilator + !roundings!
│   │   └ 0.009545 [sec]
│   │   ┌P_annihilator_linsolve_v6 - quick check II. - the beautified annihilator, prec: 10
│   │   │   - maximal difference: 3.859841e-16, row nr. 5
│   │   └ 0.035135 [sec]
│   └ 0.25929 [sec]
│   [  OK  ] Successfully solved (MOSEK)
│   [  OK  ] Positive semidefinite. Tolerance: 1e-05
│   [  OK  ] Positive semidefinite. Tolerance: 1e-05
│   [  OK  ] Positive semidefinite. Tolerance: 1e-05
│   [  OK  ] Positive semidefinite. Tolerance: 1e-05
│   [  OK  ] Positive semidefinite. Tolerance: 1e-05
│   [  OK  ] Positive semidefinite. Tolerance: 1e-05
│   [  OK  ] Positive semidefinite. Tolerance: 1e-05
│   [  OK  ] Positive semidefinite. Tolerance: 1e-05
│   [  OK  ] Egyenlo-e a ket kifejezes dV-re?
└ 3.5548 [sec]